Archimedes Principle Archimedes (287-212 B.C.) Any body immersed in a fluid is subjected to an upward force called buoyant force equal to the weight of the displaced fluid. $BF = \gamma V_D$ Where $BF$ = buoyant force $\gamma$ = unit weight of fluid $V
Total Hydrostatic Force on Plane Surfaces Plane surface inside a gas chamber Horizontal plane surface Vertical plane surface Inclined plane surface Total Hydrostatic Force on Curve Surfaces Fluid is above the curve surface Fluid is below the curve surfac
1985). This issue is defined as lost circulation/fluid loss/lost returns and considered as one of the frequently occurring drilling problems triggered by natural constraints and
Acoustofluidics, the integration of acoustics and microfluidics, is a rapidly growing research field that is addressing challenges in biology, medicine, chemistry, engineering, and physics. In particular, acoustofluidic separation of biological targets f
An additional difficulty is the lack of ready-made solutions for most food products. This applies to the designs themselves as well as the thermal and mechanical properties. It is often necessary to determine these parameters from tables and equations. Fluid mechanics is crucial in food technology...
The bridging between approximation techniques and high-performance computing finds numerous fields of applications in the industry as well as in academia: it is sufficient to think about heat transfer problems, electromagnetic problems, structural mechanics problems (linear/nonlinear elasticity), fluid probl...
The bridging between approximation techniques and high-performance computing finds numerous fields of applications in the industry as well as in academia: it is sufficient to think about heat transfer problems, electromagnetic problems, structural mechanics problems (linear/nonlinear elasticity), fluid probl...
In some cases, those flows have been discussed as Newtonian and non-Newtonian fluids for boundary layer problems. The most superior symptom of patients with COVID-19 is respiratory distress, and many of the infected patients admitted by demanding disturbance could not breathe immediately, also few...
The homotopy analysis method has been successfully applied to many highly nonlinear problems in the last decade; some of them are [5,8,9,10,15,17,18,23,24,26]. The development in the homotopy analysis method was made by many researchers. One of them is the optimal homotopy analysis ...
The Hirota bilinear approach has the advantage of being an algebraic method as opposed to an analytical one, and it has been used to solve a lot of soliton problems, including the nonlinear Schrödinger equation, the KdV equation, the mKdV equation, the sine-Gordon equation, etc. Discussion ...